(2^(x+2))(8^x)=32

Simple and best practice solution for (2^(x+2))(8^x)=32 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for (2^(x+2))(8^x)=32 equation:



(2^(x+2))(8^x)=32
We move all terms to the left:
(2^(x+2))(8^x)-(32)=0
We move all terms containing x to the left, all other terms to the right
(2^(x+2))8^x=32

See similar equations:

| 23-3.5y=20 | | 10-7(x-4)+10x=23 | | w–3–51=–33 | | -7|w+3|=-49 | | x.12-5x=2 | | y=-0.6y | | 1/4(x-2)=-10 | | 4(x+2)+3x=3(x+4) | | 25-2x=41 | | y=54(y+3) | | 9-(7-5y)=7-5y+54 | | t/5-1=1 | | 2+x.3=24x | | 6x-15=≥6x+5 | | 3(3u-6)=-18 | | u/2-9=-4 | | (8x+6)(2x-6)=x | | -51=-17k | | 15w+2=w | | 6b=2076 | | 15y=54+9y | | 8x+62x-6=x | | k/3+18=17 | | 5−−12(x-5)=30 | | 1/9w=6 | | 51-d=48 | | 22x+1=7 | | 1/3+1/10=x | | 2x+4+2x=+10 | | 14v+15=1 | | 4j=-72 | | -99=-63=z |

Equations solver categories